Exam 12: Quadratic Functions

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Express the function in the form f(x) = a(x - h)2 + k and indicate the vertex. -Express the function in the form f(x) = a(x - h)2 + k and indicate the vertex. -

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Use the discriminant to determine whether the equation has two distinct real solutions, a single real solution, or no real solution. -Use the discriminant to determine whether the equation has two distinct real solutions, a single real solution, or no real solution. -

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Determine which of the graphs is the graph of the equation. -Determine which of the graphs is the graph of the equation. -

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Find all x-intercepts of the function. -Find all x-intercepts of the function. -

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Solve the equation by the quadratic formula. -Solve the equation by the quadratic formula. -

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Solve the equation by completing the square. -Solve the equation by completing the square. -

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Solve the problem. -The profit that a vendor makes per day by selling x pretzels is given by the function Solve the problem. -The profit that a vendor makes per day by selling x pretzels is given by the function   Find the number of pretzels that must be sold to maximize profit. Find the number of pretzels that must be sold to maximize profit.

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Find the vertex and axis of symmetry of the graph of the function. -Find the vertex and axis of symmetry of the graph of the function. -

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Solve the inequality and graph the solution real number line. -Solve the inequality and graph the solution real number line. -

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Solve the equation by completing the square. -Solve the equation by completing the square. -

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Solve the inequality and graph the solution real number line. -Solve the inequality and graph the solution real number line. -

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Solve the problem. -A person is standing on the top of a building 50 feet above the ground. They project an object upward with an initial velocity of 40 feet per second. The object's distance above the ground, d, after t seconds may be found by The formula Solve the problem. -A person is standing on the top of a building 50 feet above the ground. They project an object upward with an initial velocity of 40 feet per second. The object's distance above the ground, d, after t seconds may be found by The formula   What is the maximum height the object will reach. How much time does it take To fall back to the ground? Assume that it takes the same time for going up and coming down. What is the maximum height the object will reach. How much time does it take To fall back to the ground? Assume that it takes the same time for going up and coming down.

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Match the graph with the appropriate function. -Match the graph with the appropriate function. -

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Solve the equation by the quadratic formula. -Solve the equation by the quadratic formula. -

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Factor the trinomial completely. -Factor the trinomial completely. -

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Solve the problem. -A twin-engined aircraft can fly 684 miles from city A to city B in 3 hours with the wind and make the return trip in 6 hours against the wind. What is the speed of the wind?

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Solve for the indicated variable. Assume the variable you are solving for must be greater than 0. -Solve for the indicated variable. Assume the variable you are solving for must be greater than 0. -

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Solve the equation by completing the square. -Solve the equation by completing the square. -

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Find all x-intercepts of the function. -f(x) = x-2 + 8x-1 + 7

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Find all x-intercepts of the function. -Find all x-intercepts of the function. -

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